Given below are two statements: Statement I: A dependent variable can never be…
2023
Given below are two statements:
Statement I: A dependent variable can never be dichotomous.
Statement II: An independent variable is always dichotomous.
In the light of the above statements, choose the most appropriate answer from the options given below:
Answer: B. Both Statement I and Statement II are incorrect — ConceptIn research design, dependent and independent identify a variable’s role: the dependent variable is the measured outcome, while an independent variable…
- A.
Both Statement I and Statement II are correct
- B.
Both Statement I and Statement II are incorrect
- C.
Statement I is correct but Statement II is incorrect
- D.
Statement I is incorrect but Statement II is correct
Show answer & explanation
Correct answer: B
Concept
In research design, dependent and independent identify a variable’s role: the dependent variable is the measured outcome, while an independent variable is a predictor or manipulated factor.
Dichotomous identifies a measurement scale with exactly two categories. A variable’s role does not by itself determine whether its scale is binary, multicategory, or continuous.
Application
Statement I uses the absolute word never. A pass/fail result is a dichotomous dependent variable, so this counterexample rejects that absolute claim.
Statement II uses the absolute word always. Age, income, or dosage can be a continuous independent variable, so this counterexample rejects that absolute claim.
Contrast
Both Statement I and Statement II are correct retains both unsupported absolute restrictions.
Statement I is correct but Statement II is incorrect retains the unsupported restriction on dependent variables.
Statement I is incorrect but Statement II is correct retains the unsupported restriction on independent variables.
Cross-check
In a model of admission, admitted/not admitted may be the dichotomous dependent variable and a numerical test score may be a continuous independent variable. The same study therefore supplies a counterexample to each absolute statement.
Therefore, both Statement I and Statement II are incorrect.